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%\begin{abstract}
Method of Manufactured Solutions (MMS) is a well-known method used to verify numerical
algorithms. It is used to estimate convergence and order of accuracy of the algorithms.
The method involves design of the analytical solutions to the set of equations solved by
the algorithm and generation of the forcing function, which becomes the input to the
solver. The disadvantage of this method is that the solutions it investigates may not
reflect physical solutions. Method of Generated Solutions (MGS) was designed to overcome this
limitation. Method of Generated Solutions interpolates or approximates experimental data
or data from a solver in order to design analytical solution. These solutions closely
resemble physical solutions, which leads to a more accurate baseline for testing and
verifying a numerical solver. The method was used to verify specific modules of ICE (Implicit, Continuous
fluid, Eulerian), a semi-implicit finite volume solver, that simulates fluid phenomena.
This paper describes the results of the numerical experiments, which demonstrate the
effectiveness of the method.  Both MGS and MMS are applicable when the exact analytic solutions are not known or are extremely
complex to compute.
%\end{abstract} 